Question #105594
In frame S, a particle passes through the origin at time t=0 with a constant velocity U=5m/s making an angle €=tan-1(3/4) with x-axis. Find the position of the particle at time t=2s.Assume another frame S’ which is moving relative to S with velocity V=1m/s x. Find the speed of the particle and its location at time t=2s in frame S’
1
Expert's answer
2020-03-16T13:29:38-0400


The angle of the velocity relative to the x-axis is atan(3/4). Therefore, in 2 seconds, the x-coordinate of the particle will be


x2S=v cos(atan34)t=8 m.x_2^S=v\text{ cos}\bigg(\text{atan}\frac{3}{4}\bigg)t=8\text{ m}.


If the frame S' moves with a speed of 1 m/s along the x-axis of S to the right, the x-coordinate will be

x2S=[v cos(atan34)u]t=6 m.x_2^{S'}=\bigg[v\text{ cos}\bigg(\text{atan}\frac{3}{4}\bigg)-u\bigg]t=6\text{ m}.


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